You drive 6.50 km in a straight line in a direction 20° East of North. (a)...
You drive 6.50 km in a straight line in a direction 20° East of North.
(a) Find the distances you would have to drive straight East and
then straight North to arrive at the same point. (This is
equivalent to finding the components of the displacement along the
East and North directions.)
km East
km North
(b) Show that you still arrive at the same point if the East and
North legs are reversed in order.
Homework Answers
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You drive 6.50 km in a straight line in a direction 20° East of
North.
(a)...
You drive 5.50 km in a straight line in a direction 10° East of North. (a)...
You drive 5.50 km in a straight line in a direction 10° East of North. (a) Find the distances you would have to drive straight East and then straight North to arrive at the same point. (This is equivalent to finding the components of the displacement along the East and North directions.) X km East km North ) Show that you still arrive at the same point if the East and North legs are reversed in order
Please write as legibly as possible I have a hard time reading many of the answers...
Please write as legibly as possible I have a hard time reading many of the answers my apologies for the inconvenience and thank you for your assistance! You drive 6.00 km in a straight line in a direction 30° East of North. (a) Find the distances you would have to drive straight East and then straight North to arrive at the same point. (This is equivalent to finding the components of the displacement along the East and North directions.) 1....
You drive 7.5 km in a straight line in a direction 19° east of north. Find...
You drive 7.5 km in a straight line in a direction 19° east of north. Find the total distance, in kilometers, you would have traveled if you drove straight east and then straight north to arrive at the same point.
A small plane flies 32.0 km in a direction 45° north of east and then flies...
A small plane flies 32.0 km in a direction 45° north of east and then flies 13.0 km in a direction 15° north of east. Use the analytical method to find the plane's straight line distance from the starting point (in km) and the geographic direction of its displacement vector (in degrees counterclockwise from the east axis) total straight-line distance direction km X ° counterclockwise from the east axis What is its displacement vector (in km)? (Assume the +X-axis is...
along the East and North directions.) 5.1 km straight east: then
along the East and North directions.) 5.1 km straight east: then
you walk east (+X direction) for 3.0 km, then north for 6.0 km, then west for...
you walk east (+X direction) for 3.0 km, then north for 6.0 km, then west for 5.0 km and then stop. In what direction and what distance should you walk to follow a straight line from where you stopped back to where you started? Refrence the direction relative tp the east.
5. A hikers total displacement is 13 km at 35 degrees North East. If the hiker...
5. A hikers total displacement is 13 km at 35 degrees North East. If the hiker wishes to return to his starting point on a trail that goes due South and then due East, what will be the total distance he travels on his return trip? Draw a diagram to show the directions and distances he travels.
Calculate the total straight line distance directions and displacement vector to find the plane's st the...
Calculate the total straight line distance directions and
displacement vector
to find the plane's st the starting point (in km) and the geographic direction of its displacement vector (in degrees direction What is its di vector (in km)? (Assume the +x-axis is to the east, and the y axis is to the north.) La eBook
John walks 1.00 km north, then turns right and walks 2.00 km east. His speed is...
John walks 1.00 km north, then turns right and walks 2.00 km east. His speed is 1.60 m/s during the entire stroll. What is the magnitude of his displacement, from beginning to end? If Jane starts at the same time and place as John, but walks in a straight linnet the endpoint of John's stroll, at what speed should she walk if she wants to arrive at the endpoint just when John does?
Barbara travels 20 km East, then 40 km North, then 50 km West. She then walks...
Barbara travels 20 km East, then 40 km North, then 50 km West. She then walks back in a straight line to where she started. For that final leg of the walk, she must walk a distance of km The last leg of Barbara's travel in the previous problem makes an angle of degrees East of South.
You drive 5.50 km in a straight line in a direction 10° East of North. (a) Find the distances you would have to drive straight East and then straight North to arrive at the same point. (This is equivalent to finding the components of the displacement along the East and North directions.) X km East km North ) Show that you still arrive at the same point if the East and North legs are reversed in order
A small plane flies 32.0 km in a direction 45° north of east and then flies 13.0 km in a direction 15° north of east. Use the analytical method to find the plane's straight line distance from the starting point (in km) and the geographic direction of its displacement vector (in degrees counterclockwise from the east axis) total straight-line distance direction km X ° counterclockwise from the east axis What is its displacement vector (in km)? (Assume the +X-axis is...
along the East and North directions.) 5.1 km straight east: then
5. A hikers total displacement is 13 km at 35 degrees North East. If the hiker wishes to return to his starting point on a trail that goes due South and then due East, what will be the total distance he travels on his return trip? Draw a diagram to show the directions and distances he travels.
Calculate the total straight line distance directions and
displacement vector
to find the plane's st the starting point (in km) and the geographic direction of its displacement vector (in degrees direction What is its di vector (in km)? (Assume the +x-axis is to the east, and the y axis is to the north.) La eBook
Barbara travels 20 km East, then 40 km North, then 50 km West. She then walks back in a straight line to where she started. For that final leg of the walk, she must walk a distance of km The last leg of Barbara's travel in the previous problem makes an angle of degrees East of South.
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